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Implementing Semiring-Based Constraints Using Mozart

Identifieur interne : 000024 ( Istex/Corpus ); précédent : 000023; suivant : 000025

Implementing Semiring-Based Constraints Using Mozart

Auteurs : Alberto Delgado ; Alberto Olarte ; Andrés Pérez ; Camilo Rueda

Source :

RBID : ISTEX:7CD2E4CB89989028AD9DCB215FE8B1480BC441C4

Abstract

Abstract: Although Constraint Programming (CP) is considered a useful tool for tackling combinatorial problems, its lack of flexibility when dealing with uncertainties and preferences is still a matter for research. Several formal frameworks for soft constraints have been proposed within the CP community: all of them seem to be theoretically solid, but few practical implementations exist. In this paper we present an implementation for Mozart of one of these frameworks, which is based on a semiring structure. We explain how the soft constraints constructs were adapted to the propagation process that Mozart performs, and show how they can be transparently integrated with current Mozart hard propagators. Additionally, we show how over-constrained problems can be successfully relaxed and solved, and how preferences can be added to a problem, while keeping the formal model as a direct reference.

Url:
DOI: 10.1007/978-3-540-31845-3_19

Links to Exploration step

ISTEX:7CD2E4CB89989028AD9DCB215FE8B1480BC441C4

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<abstract lang="en">Abstract: Although Constraint Programming (CP) is considered a useful tool for tackling combinatorial problems, its lack of flexibility when dealing with uncertainties and preferences is still a matter for research. Several formal frameworks for soft constraints have been proposed within the CP community: all of them seem to be theoretically solid, but few practical implementations exist. In this paper we present an implementation for Mozart of one of these frameworks, which is based on a semiring structure. We explain how the soft constraints constructs were adapted to the propagation process that Mozart performs, and show how they can be transparently integrated with current Mozart hard propagators. Additionally, we show how over-constrained problems can be successfully relaxed and solved, and how preferences can be added to a problem, while keeping the formal model as a direct reference.</abstract>
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